What is a Triangular Cupola?
A cupola is a polyhedron with two opposite polygons, of which one has twice as many vertices as the other and with alternating triangles and quadrangles as side faces. When all faces of the cupola are regular, then the cupola itself is regular and is a Johnson solid. There are three regular cupolae, the triangular, the square, and the pentagonal cupola. A Triangular Cupola has 8 faces, 15 edges, and 9 vertices. Its top surface is an equilateral triangle and its base surface is a regular hexagon.
How to Calculate Height of Triangular Cupola?
Height of Triangular Cupola calculator uses Height of Triangular Cupola = Edge Length of Triangular Cupola*sqrt(1-(1/4*cosec(pi/3)^(2))) to calculate the Height of Triangular Cupola, The Height of Triangular Cupola formula is defined as the vertical distance from the triangular face to the opposite hexagonal face of the Triangular Cupola. Height of Triangular Cupola is denoted by h symbol.
How to calculate Height of Triangular Cupola using this online calculator? To use this online calculator for Height of Triangular Cupola, enter Edge Length of Triangular Cupola (le) and hit the calculate button. Here is how the Height of Triangular Cupola calculation can be explained with given input values -> 8.164966 = 10*sqrt(1-(1/4*cosec(pi/3)^(2))).